Lilia Alberghina Dept. of Biotechnology and Biosciences University of Milano-Bicocca Milan, Italy
description
Transcript of Lilia Alberghina Dept. of Biotechnology and Biosciences University of Milano-Bicocca Milan, Italy
Lilia AlberghinaDept. of Biotechnology and Biosciences
University of Milano-Bicocca Milan, Italy
Seminar at CNR-IASIRome, Dec 18, 2008
SYSTEM-LEVEL PROPERTIES OF CELL CYCLE NETWORKS
THE GREAT CHALLENGE FOR 21st CENTURY BIOLOGY
• Only rarely a cellular function is determined by an individual gene product, but more often it is determined by the dynamic interaction of hundreds or thousands of gene products making it difficult to fully understand biological functions at a molecular level.
• As a first step, it is necessary to identify the structure and dynamics of networks that execute and control basic complex cellular functions (metabolism, growth, cycle, differentiation, death, senescence, transformation).
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Systems Biology
SYSTEMS BIOLOGY
• Systems Biology concerns the mechanisms by which macromolecules interact dynamically to produce the functional properties of living cells.
• It integrates molecular analysis with mathematical modeling and simulations
• Cellular processes can be dissected into modules: subsystems of interacting molecules (DNA, RNA, proteins, small molecules) that perform a given task in a way that is largely independent from the context.
• Modularity is organized by “global connectors” among modules and by “party hubs” that connect partners of each module.
• The function of each system derives as an emergent property from interactions of the various elements of its network.
• Biological networks are robust, since they are mostly able to maintain their function despite external and internal perturbations.
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SYSTEM-LEVEL PROPERTIES
SYSTEMS BIOLOGY OF THE CELL CYCLE
Essential functions of cell cycle:
• coordination between growth and cycle progression
• fidelity in nuclear genome replication and transmission
homeostasis of cell size
setting the critical cell size required to enter S phase (Ps)
trigger a coherent, synchronous onset of DNA replication
Our task has been, using a modular approach, to analyse the role of the G1/S network in determining these functions
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A
B
GROWTH, CYCLE AND Ps
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G1 S G2 MPs
In the budding yeast Saccharomyces cerevisiae
• During evolution the sequences of many cell cycle components are conserved from yeast to humans
T = ln 2/λ
2 –TP/T +2 –TD/T =1
A
FROM A TOP-DOWN MODEL OF CELL CYCLE TO NETWORK IDENTIFICATION OF THE G1 TO S TRANSITION
o Alberghina et al, Oncogene 20, 1128-1134, 2001o Alberghina et al, Current Genomics 5, 615-627, 2004
The G1 to S transition is controlled by a cell sizer that involves Cki and is modulated by growth rate
• Involvement of the Cki Far1 in mitotic cell cycle
o Alberghina et al, J. Cell. Biol. 167, 433-443, 2004
• Role of nucleo/cytoplasmic localization of Sic1 for G1 to S transition
o Rossi et al, Cell Cycle 4, 1798-1807, 20056
• A top-down mathematical model of cell cycle
MATHEMATICAL MODEL OF THE G1 TO S TRANSITION
STARTING FROM SMALL DAUGHTER CELLS
7Barberis M, Klipp E. Vanoni M. and Alberghina L., PLoS Comput. Biol., 3, e64, 2007
Cln3 made in G1 proportional to cell mass
Far1
Cln3.CdK1
Cell sizer
Whi5SBF/MBF
Cln1.2. CdK1
Clb5.6. CdK1/Sic1
Sic1 degradation
G1 to S transition
Budding
THRESHOLD
DNA replication
timer
PsA Far1 amount endowed at the previous mitotic exit
(S-Cdk)
THE MODEL: EQUATIONS AND SIMULATIONS
The model has been implemented by a set of ordinary differential equations (ODEs), that describe the temporal changes of the concentrations of the involved proteins and complexes.
The model considers the localization of components in different cell compartments (cytoplasm or nucleus) as well as the cell size growth during the G1 phase.
• Parameter identification has been done by text mining for kinetic constants, by mathematical fitting of simulated versus experimental time series, by utilization of available experimental data as input quantities, and by parameter values utilized in literature models.
The model predicts the dynamics of key cycle players and allows to estimate Ps
It accounts for a variety of genetic and nutritional growth conditions 8
THE BREAKTHROUGH: PS IS AN EMERGENT PROPERTY OF THE G1/S NETWORK
Growth rate
Far1 initial
concentration
Cln3 initial
concentration
Binding value of Sic1
to Cdk1-Clb5,6cyt
9The value of Ps increases with growth rate
WHY GROWTH RATE MODULATES Ps
This model allows us to set in a unified framework all previously proposed regulatory events for the setting of
Ps
1.00
1.20
1.40
1.60
1.80
2.00
0 20 40 60 80 100 120 140 160 180 200
Time (minutes)
Ce
ll s
ize
S phase
S phase
T1
T2
= sizer T2 – T1 = timer (experimentally determined to be about 40 min for daughter cells growing in glucoseT = 104 min)
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INDEPENDENT CONFIRMATION OF THE SIZER-TIMER STRUCTURE OF THE G1 TO S TRANSITION
Average T2 ~ 20 min
Average T1 D ~ 20 min
Average T1 M ~ 1 min S. Di Talia et al, Nature 448, 947-951, 2007 11
single-cell imaging
40 min
HOW TO CONNECT S-Cdk ACTIVITY WITH INITIATION OF DNA REPLICATION?
• the amount of S-Cdk activity varies with the growth rate (Rossi et al, Cell Cycle, 2005)
• the rate of degradation of Sic 1 may be modulated by Ck2 phosphorylation of Cdc34 (Coccetti et al, Cell Cycle, 2008)
?
12Tanaka et al, Cell Division, 2007
B
FOR A FAITHFUL DNA REPLICATION IT HAS TO START SYNCHRONOUSLY FROM ALL INVOLVED ORC
• How does the availability of Clb5,6.Cdk1 control the onset of DNA replication in budding yeast?
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ORIGINS OF DNA REPLICATION
14A. Brummer, V. Zinzalla, C. Salazar, L. Alberghina and T. Hoefer, 2008, submitted
MODELING THE NETWORK CONTROLLING THE ONSET OF DNA REPLICATION
R. HEINRICH
• The mathematical model, 57 equations and 44 parameters, gives the probability that a particular origin is, after a certain time t in one of the states, S0 through S7. From the complete ensemble of each replication origin, this probability translates into the fraction of origins in a given state.
• The parameters are grouped in three categories: protein concentrations (taken from Ghaemmaghani et al, 2003); binding/dissociation constants (estimated following Gabdoulline and Wade, 2001); protein phosphorylation/dephosphorylation rates (estimated following Shaw et al, 1995; Okamura et al, 2004).
• This formulation allows us to study the coherence of origin firing and the molecular parameters that influence it.
EQUATIONS AND PARAMETERS OF THE MODEL
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STANDARD SIMULATED DYNAMICS OF INITIATION OF DNA REPLICATION AND EFFECTS OF S-Cdk
AVAILABILITY ON FIRING COHERENCE
coherent firing
sharp synchrony
coherent firing
sharp synchrony
less coherent firing
loose synchrony
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MULTI-SITE PHOSPHORYLATION OF Sld2 by S-Cdk IS THE MOLECULAR DEVICE RESPONSIBLE FOR THE
KINETICS OF DNA FIRING
Distributive phosphorylation of Sld2 by S-Cdk
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Sld2(6Ser/Thr // Thr84) total
MULTI-SITE PHOSPHORYLATION OF Sld2 by S-Cdk IS A DECOUPLING MOLECULAR DEVICE RESPONSIBLE
FOR THE ROBUST KINETICS OF DNA FIRING
Multi-site phosphorylation of Sld2 works as a decoupling device, a robustness mechanism that isolates system’s functionality from variations of the input
• Towards retarded activation full reproducibility of standard performance
• Towards reduced activation92% of origin license and fire at low (20% of standard) S-Cdk availability
longer S phase
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KINETIC AND STRUCTURAL DETERMINANTS OF NETWORK ROBUSTNESS
• Statistical ensemble of model parameterization by randomly changing all rate constants in a 2 order of magnitude interval around the reference value
• Selection of those that satisfy > 185 origins fired within 45 min 200 admissible parameter sets
The vast majority of functional network design kinetics behave as the reference case
• prepare and fire kinetics 19
EMERGENT PROPERTIES AND ROBUSTNESS IN CELL CYCLE CONTROL
• In conclusion:
• the setting of the critical cell size at the onset of S phase is an emergent property of the G1 to S network modulated by growth rate;
• the robustness of the coherent synchronous onset of DNA replication relies on molecular design principles (chiefly the multi-site phosphorylation of Sld2) of the molecular network executing and controlling DNA firing.
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TAKE HOME LESSON
• To identify system-level properties (emergence, robustness) a well-defined molecular structure of the network is needed
• Integrated molecular/computational analysis is required to identify system-level properties
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• Only in this way can we understand the link between molecular networks and biological functions
WHAT NEXT?
Far1 Whi5 Sic1
Cln3.CdK1 SBF-MBF Clb5.CdK1
Modulation of level (synthesis/degradation)
Modulation of binding activity (phosphorylation?)
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Modulation of nucleo/cytoplasmic localization
• Systems biology concerns the mechanisms by which macromolecules interact dynamically to produce the functional properties of living cells
Perturbations by NCE
MIUR-FIRB ITALBIONET
7 FP Project
Quantitative Proteomics/
Phosphoproteomics
How does cell signalling (TOR, Ck2, Snf1/AMPK, PKA, etc.) affect the strength of binding of different interactors?
CHANGING THE GENE DOSAGE OF A KEY CYCLE PLAYER
Genome-wide changes in response to FAR1 gene dosage
PCA analysis: done at IASI/RM (Paola Bertolazzi, Giovanni Felici)
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Project ongoing
GROWTH PARAMETERS OF YEAST STRAINS WITH ALTERED FAR1 DOSAGES
Medium
Glucose Ethanol
Strain T (min)
F (%) Ps T (min) F (%) Ps
WT 104 ± 7 73 ± 6 375 ± 10 252 ± 17 57 ± 6 198 ± 10
far1 102 ± 5 74 ± 5 395 ± 65 258 ± 13 55 ± 5 270 ± 25
FAR1OE 120 ± 5 72 ± 1 457 ± 25 260 ± 23 56 ± 2 297 ± 20
far1FAR1OE
WTfar1FAR1OE
WT
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FAR1 gene dosage: analysis of the transcriptome
Glucose
wt far1 FAR1OE
Ethanol
wt far1 FAR1OE
Expre
ssio
n+
-
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PCA analysis separates transcriptional profiles as a function of the FAR1 gene
dosage
ethanol glucose
In glucose-grown cells PC1 (explaining over 70% of variability) separates well the three samples, while PC2 (explaining about 15% of variability) only distinguishes far1from wild type and Far1-overexpressing cells.
In ethanol-growing cells, PC1 (explaining ca. 63% of variability) does not distinguish wild type and far1 mutant cells, that are instead well separated on the PC2 axis (explaining about 20% of variability).
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Different statistical tools identify some superimposable but also distinct FAR1-modulated
genes
PCAANOVA 143
Ethanol-grown cells
295ORFs
440ORFs
PCAANOVA 289
Glucose-grown cells
816ORFs
917ORFs
The biological evaluation is ongoing
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Effect of the FAR1 dosage on the proteome : growth in ethanol-supplemented media
exp
on
entia
l gro
wth
in S
CE
100
10
3 10
MW(Kda)
pI
Wt
Tpm1
Sgt2
Ahp1
Hsp12
Hsp26
His4;Tup1
Sbp1;Pep4
Ddr48
Rps7A
Gdh3
Hxk2
Hsc82;Hsp82
Rib3
Snz1Sec14
Sbp1
Rki1
Eno2Arg1Ino1
Leu4
Leu1
Ura1
Bat1
Pgk1
Tkl1
Tef2
Fba1
Mls1
Wt
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Effect of the FAR1 dosage on the proteome : growth in glucose-
supplemented media
exp
on
entia
l gro
wth
in S
CD
100
10
3 10
MW(Kda)
pI
Npl3
Pdc1
Krs1
Met6
Eft1Cdc19
Pgi1 Hom2Hom6
Eno1 Wrs1Gua1
Dld3
Tdh3
Stm1 Ydl124w
Rps2/Rps1ARpl8/Rps4/Rpl2
Fur1
Rib4
Egd2
Rps12 Rpl26
Rps18/Rps24/Rps17A
Adh1
Rps7A
Wt
Hxk1
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FAR1 gene dosage: transcriptome vs proteome
Glucose Ethanol
mRNAsincreased 164 (3.0%) 87 (1.6%)decreased 130 (2.4%) 46 (0.8%)
Proteinsincreased 2 (0.5%) 7 (1.8%)decreased 12 (3.0%) 6 (1.5%)
mRNAsincreased 353 (6.4%) 224 (4.1%)decreased 161 (2.9%) 119 (2.2%)
Proteinsincreased 17 (4.3%) 5 (1.3%)decreased 12 (3.0%) 15 (3.8%)
mRNAsincreased 310 (5.6%) 142 (2.6%)decreased 118 (2.1%) 110 (2.0%)
Proteinsincreased 18 (4.5%) 8 (2.0%)decreased 3 (0.8%) 19 (4.8%)
far1 vs wt
FAR1 vs wt
FAR1 vs far1
Total genes called present in GeneChip® ~5500
Total proteins in 2D-page ~400
Glucose Ethanol
mRNAsincreaseddecreased
Proteinsincreaseddecreased
mRNAsincreaseddecreased
Proteinsincreaseddecreased
mRNAsincreaseddecreased
Proteinsincreaseddecreased
far1 vs wt
FAR1tet vs wt
FAR1tet vs far1
Total genes called present in GeneChip
Total proteins in 2D-page 400
Glucose Ethanol
mRNAsincreased 164 (3.0%) 87 (1.6%)decreased 130 (2.4%) 46 (0.8%)
Proteinsincreased 2 (0.5%) 7 (1.8%)decreased 12 (3.0%) 6 (1.5%)
mRNAsincreased 353 (6.4%) 224 (4.1%)decreased 161 (2.9%) 119 (2.2%)
Proteinsincreased 17 (4.3%) 5 (1.3%)decreased 12 (3.0%) 15 (3.8%)
mRNAsincreased 310 (5.6%) 142 (2.6%)decreased 118 (2.1%) 110 (2.0%)
Proteinsincreased 18 (4.5%) 8 (2.0%)decreased 3 (0.8%) 19 (4.8%)
far1 vs wt
FAR1 vs wt
FAR1 vs far1
Total genes called present in GeneChip® ~5500
Total proteins in 2D-page ~400
Glucose Ethanol
mRNAsincreaseddecreased
Proteinsincreaseddecreased
mRNAsincreaseddecreased
Proteinsincreaseddecreased
mRNAsincreaseddecreased
Proteinsincreaseddecreased
far1 vs wt
FAR1tet vs wt
FAR1tet vs far1
Total genes called present in GeneChip
Total proteins in 2D-page 400
+10
-10
-10
+10
Pro
tein
fold
change
glucose+10
-10
-10
+10
ethanol
mRNA fold change30
Ribosomal proteins are post-transcriptionally regulated in FAR1OE
strains
FAR1 overexpression stimulates rProt translation
= increase
= no change
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3232
FAR1tet cells Exponentially growing in glucose-supplemented media show a
coordinate induction of some ribosomal proteins
A loss of balance in ribosomal protein biogenesis could take place
An imbalance in the synthesis of the two ribosome subunits 40S and 60S can
induce ribosomal protein and rRNA synthesis by an autoregulation process
(Zhao et al., 2003)
FAR1tet mutant cells have more
rRNA too?
0,0
0,2
0,4
0,6
0,8
1,0
1,2
1,4
1,6
1,8
Wt Glucosio Delta far1
Glucosio
FAR1tet
Glucosio
Wt Etanolo Delta far1
Etanolo
FAR1tet
etanoloR
elat
ive
RN
A c
onte
ntfar1 FAR1tetWtfar1 FAR1tetWt
glucose ethanol
**
**
Rel
ativ
e R
NA
con
ten
t
Strain Mean
Wt 1far1 0,98 + 0,0255FAR1 tet 1,45 + 0,1332Wt 0,40 + 0,0631far1 0,45 + 0,0785FAR1 tet 0,52 + 0,0514
Glucose
Ethanol
FAR1 OVEREXPRESSION INCREASES CELLULAR RNA CONTENT
FAR1 dosage modulates metabolism
Acetate
Acetaldehyde
Acetyl-CoA
PyruvatePEP
GLU-6-PGA-3-P FRU-1,6-P
FBP1
PFK2
PFK1
TPI1
ENO1
ENO2
TDH3
PGK1
GPM1
TDH2
TDH1
FBA1
CDC19
PDC5
ADH1
ADH2
PDB1
PDX1
PDA1 PDA2
LPD1
PYK2
PDC1
PDC6
FRU-6-P PGI1
ALD2
ALD3
ALD5
ACS1
ACS2
HXK1
GLK1
HXK2
Ethanol
Glucose
mRNA+No change-
protein
+No change-
Exponential growth in ethanol
Exponential growth in glucose
Acetate
Acetaldehyde
Acetyl-CoA
Pyruvate
PEP
GLU-6-P
GA-3-P FRU-1,6-P
FBP1
PFK2
PFK1
TPI1
ENO1
ENO2
TDH3
PGK1
GPM1
TDH2
TDH1
FBA1
CDC19PDC5
ADH1
ADH2
PDB1
PDX1
PDA1 PDA2
LPD1
PYK2PDC1
PDC6
FRU-6-P
PGI1
ALD2
ALD3
ALD5
ACS1
ACS2
HXK1
GLK1
HXK2
Ethanol
Glucose
CIT2ACO1
IDH1,2
SDH3
FUM1
a-ketoglutarate
Succinate
KGD1,2
Oxaloacetate
SDH1,2,4
CIT3
CIT1
MDH1
Succinyl- CoA
LSC2
PYC1,2
PCK1
protein+No
change-
mRNA+No change-
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FAR1 dosage affects expression of TOR-dependent Nitrogen Discrimination
Pathway
34
FAR1 dosage modulates PKA and TOR pathways
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FAR1 affects both growth and cell cycle
SIZER TIMER
Far1/Cln3 Whi5/SBF-MBF Sic1/Clb5
Critical Cell SizeCritical Cell SizeMetabolism building blocks
energy
Signaling PKA
Tor protein synthesis
Sfp1 ribosome biosynthesis
Onset S phase
Sic1 degradationSic1 degradation
(?)
Growth rateGrowth rate
DO
SA
GE
●
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to be completed
NETWORKS AND CIRCUITS
General properties of organization:positive and negative feedbacks, threshold, switch, error connection, cell sizer etc.Hartwell et al, Nature, 1999
in collaboration with L. Farina, P. Palumbo, G. Mavelli
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Project ongoing
FROM THE CONCEPT MODEL TO THE REAL THING
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MODELS IN SYSTEMS BIOLOGY
• A model is a symbolic representation of reality which is able to foster understanding and to support decision-making
• A mathematical model is able to give a quantitative representation of a process and to make predictions
• Models in systems biology• structural models
• regulatory models
• dynamic models
39
Courtesy of A. Henney 40
A TOP-DOWN MODEL OF CELL CYCLE (2001)
Alberghina et al – Oncogene 20, 1128-1134, 2001
Alberghina et al – Current Genomics 5, 615-627, 2004
Two major areas of control
a cell sizer control (involving Cki and modulated by growth conditions) at the G1 to S transition
delays of mitosis execution, at metaphase/anaphase (End2) and at anaphase/telophase (End3), modulated by stress (DNA and spindle damages, conflicting metabolic signals, etc.)
M G1 S G2 M
cell sizer (Ps)
Master Control
START
C1
fast growthfast growth
cAMP cAMP hyperactivation hyperactivation
Resetting Subsystem
C2
END
MITOSIS
Cki
Pro Meta Ana Telo Kinesis
Cki
GROWTH STRESS
C3
fastfastgrowthgrowth
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ANALYSIS OF A SHIFT UP BY SIMULATION
The model correctly predicts, for cell population, during transitory state, a continuous increase of Ps and an increase in duration of budded phase, followed by its decrease to the new steady state
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Alberghina et al., Oncogene 20, 1128-1134, 2001Alberghina et al., J. Bacter. 180, 3864-3872
A proteomic analysis indicates that shift up cells undergo a stress response, conferming a connection between stress and delay of mitotic exit
Querin et al., J. Biol Chem, 2008
Courtesy of A. Henney43
THE SYSTEMS BIOLOGY APPROACH
STARTING NETWORK IDENTIFICATION WITH A MODULAR SYSTEMS BIOLOGY APPROACH
Alberghina L. et al, Curr. Genomics, 2004
44
MATHEMATICAL MODEL OF THE G1 TO S TRANSITION
STARTING FROM SMALL DAUGHTER CELLS
45Barberis M, Klipp E. Vanoni M. and Alberghina L., PLoS Comput. Biol., 3, e64, 2007
Cln3 made in G1 proportional to cell mass
Far1
Cln3.CdK1
Cell sizer
Whi5SBF/MBF
Cln1.2. CdK1
Clb5.6. CdK1/Sic1
Sic1 degradation
G1 to S transition
Budding
THRESHOLD
DNA replication
timer
PsA Far1 amount endowed at the previous mitotic exit
(S-Cdk)
46A. Brummer, V. Zinzalla, C. Salazar, L. Alberghina and T. Hoefer, 2008, submitted
MODELING THE NETWORK CONTROLLING THE ONSET OF DNA REPLICATION
R. HEINRICH
Far1
Cln3 Whi5
Cdc28
Swi4
Swi6
Mbp1
Cln1
Cln2
Clb 5,6
Cdc34
Cdc53
Cdc4
Skp1
Sic1
Ck2
Sld3
Sld2
Dpb11
Cdc6
Cdt1
Mcm2-7
Cdc45
Psf3
Psf2Sld5
Psf1 GINS
11-3-2
SBF
MBF
DNA polym
●
●
●
●
Reconstruction of Protein Interactome of G1 to S transition
Complex
●
● Enzymatic Complex
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Westerhoff Westerhoff and friends: and friends: Amsterdam: 20081121 Amsterdam: 20081121 Trip to the virtual humanTrip to the virtual human
Blue(print) cellBlue(print) cell
TranslationTranslationMembrane trafficMembrane traffic
TranscriptionTranscription
Nuclear transportNuclear transport
transporttransport
Carbon metabolismCarbon metabolism
MitochondriaTCA cycleTCA cycle
cell
Energy metabolismEnergy metabolism
Westerhoff Westerhoff and friends: and friends: Amsterdam: 20081121 Amsterdam: 20081121 Trip to the virtual humanTrip to the virtual human
Blue(print) organismBlue(print) organism
HeartLungs
Brain
Eyes
Intestine
Model calibration, validation, comparison
KidneyCartilage
human
Figure 1. Service Oriented computing Architecture integrating the Web Services (indicated by the monitors) representing the human organs, through its Service Broker (SB).
Liver
University of Milano-Bicocca
L. AlberghinaM. Vanoni
R. RossiV. ZinzallaL. QuerinP. CoccettiA. MastrianiM. GraziolaF. TripodiF. SternieriD. PorroA. Di FonzoF. MagniS. FantinatoL. De GioiaP. FantucciR. SanvitoV. TsiarentsyevaC. CirulliN. CampbellM. Marchegiano
Max Planck Institute for Molecular Genetics,
BerlinE. Klipp
M. Barberis
THE MILANO-BICOCCA TEAM AND COLLABORATIONS
V. Zinzalla, University of Basel
T. Höfer, A. Brummer, C. Salazar Dfkz-Heidelberg
SETTING THE DURATION OF S PHASE
Experimental data• the length of S phase in fast growing cells is shorter than in slow
growing ones (in glucose TD = 104 min, S phase = 15 min; in ethanol TD = 314 min, S phase = 50 min)
• during the G1 to S transition fast growing cells have a much higher S-Cdk activity than slow growing ones
• the average DNA fragment length is about 46 Kb• the rate of DNA polymerization is about 2.9 Kb/min• for cells growing in nitrogen limitation (purine degrading enzymes?)
the rate of DNA polymerization decreases
From the model
duration of S phase =
= duration of firing (modulated by S-Cdk in the nucleus)
+ duration of DNA polymerization of average DNA fragment (modulated by growth conditions?)
KINETIC AND STRUCTURAL DETERMINANTS OF NETWORK ROBUSTNESS - 2
Catalytic use of the 11-3-2 activator ensures robust firing of replication
SYSTEMS BIOLOGY AND BIOTECHNOLOGY
• Drug discovery• Alterations of networks/circuits structure and/or
dynamics are taken to determine the diseased state• (Multi-lit) intervention to normalize diseased
networks for instance: neurodegenerative diseases
• Exploit specific differences between diseased and normal networks to selectively kill diseased cellsfor instance: cancer
• Bioprocesses/fermentations• Understanding of system-level properties of
metabolism will optimize substrate utilization and products formation